Titlebook: Contemporary Geometry; J.-Q. Zhong Memorial Hung-Hsi Wu Book 1991 Plenum Press, New York 1991 Algebra.Invariant.Manifold.Variable.Volume.ca

杠桿支點

Book 1991f a one-year visit in the United States. When news of his death reached his Chinese-American friends, it was immediately decided by one and all that something should be done to preserve his memory. The present volume is an outgrowth of this sentiment. His friends in China have also established a Zho

Brocas-Area

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The Theory of Functions of Several Complex Variables in China from 1949 to 1989itles of papers written by the Chinese in this field. Special thanks are due to Professors Z.-H. Chen, Y.-C. Su, J.-H. Zhang, and T.-D. Zhong for their cooperation. But I am afraid that this bibliography is still far from complete; for example, I did not have at hand all the journals published by the hundreds of universities in China.

甜瓜

Goblet-Cells

Harmonic Analysis on Rotation Groups: Abel Summability in Ref. 1. He defined Fourier series for continuous functions on the unitary group . and proved that any continuous function on the unitary group can be obtained through Fourier series via Abel summability.

extinct

Dimensions of the Rings of Invariant Differential Operators on Bounded Homogeneous Domainsropy group ... of . at 0 ∈ . has the following representation:.where , .,and . is an . × . complex matrix constituting the linear parts {.}of ..., which form a compact subgroup of the unitary group . denoted by .

legislate

The Extension Spaces of Nonsymmetric Classical Domains can be compactified by introducing the unique infinite distance point, which is very convenient in many problems. In several complex variables, extension spaces for the four types of classical symmetric domains are well known. But for nonsymmetric domains, there is only Ref. 2.

Integrate

牙齒

ESO

Applications of Eigenvalue Techniques to Geometryall the eigenvalues, the first nonzero eigenvalue plays the most important role. This is due to the fact that it occurs in the Poincaré inequality (see Section 1.4), which is one of the most powerful inequalities in the theory of nonlinear analysis.